AbstractA graph theoretical analog of Brauer–Siegel theory for zeta functions of number fields is developed using the theory of Artin L-functions for Galois coverings of graphs from parts I and II. In the process, we discuss possible versions of the Riemann hypothesis for the Ihara zeta function of an irregular graph
AbstractWe give a decomposition formula for the Bartholdi zeta function of a regular covering of a g...
In the first chapter, we recall and study the main classical results of the Riemann zeta function. T...
AbstractAs a continuation of computing the Bartholdi zeta function of a regular covering of a graph ...
Abstract. A graph theoretical analogue of Brauer-Siegel theory for zeta func-tions of number \u85eld...
AbstractA graph theoretical analog of Brauer–Siegel theory for zeta functions of number fields is de...
AbstractThree different zeta functions are attached to a finite connected, possibly irregular graphX...
AbstractSuppose Y is a regular covering of a finite graph X with covering transformation group π=Z. ...
AbstractGalois theory for normal unramified coverings of finite irregular graphs (which may have mul...
As a continuation of computing the zeta function of a regular covering graph by Mizuno and Sato in [...
We consider the (Ihara) zeta functions of line graphs, middle graphs and total graphs of a regular g...
Since a zeta function of a regular graph was introduced by Ihara [Y. Ihara, On discrete subgroups of...
AbstractSince a zeta function of a regular graph was introduced by Ihara [Y. Ihara, On discrete subg...
In Chapter I, a brief history of expander graphs will be discussed. In Chapter II, I will introduce ...
AbstractWe express the (Bartholdi type) L-functions of the line graph and the middle graph of a regu...
First defined in 1966, the Ihara zeta function has been an important tool in the study of graphs for...
AbstractWe give a decomposition formula for the Bartholdi zeta function of a regular covering of a g...
In the first chapter, we recall and study the main classical results of the Riemann zeta function. T...
AbstractAs a continuation of computing the Bartholdi zeta function of a regular covering of a graph ...
Abstract. A graph theoretical analogue of Brauer-Siegel theory for zeta func-tions of number \u85eld...
AbstractA graph theoretical analog of Brauer–Siegel theory for zeta functions of number fields is de...
AbstractThree different zeta functions are attached to a finite connected, possibly irregular graphX...
AbstractSuppose Y is a regular covering of a finite graph X with covering transformation group π=Z. ...
AbstractGalois theory for normal unramified coverings of finite irregular graphs (which may have mul...
As a continuation of computing the zeta function of a regular covering graph by Mizuno and Sato in [...
We consider the (Ihara) zeta functions of line graphs, middle graphs and total graphs of a regular g...
Since a zeta function of a regular graph was introduced by Ihara [Y. Ihara, On discrete subgroups of...
AbstractSince a zeta function of a regular graph was introduced by Ihara [Y. Ihara, On discrete subg...
In Chapter I, a brief history of expander graphs will be discussed. In Chapter II, I will introduce ...
AbstractWe express the (Bartholdi type) L-functions of the line graph and the middle graph of a regu...
First defined in 1966, the Ihara zeta function has been an important tool in the study of graphs for...
AbstractWe give a decomposition formula for the Bartholdi zeta function of a regular covering of a g...
In the first chapter, we recall and study the main classical results of the Riemann zeta function. T...
AbstractAs a continuation of computing the Bartholdi zeta function of a regular covering of a graph ...
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